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Jul 9 at 13:44 vote accept Lagrangiano
Jul 9 at 0:32 answer added CR Drost timeline score: 2
Jul 8 at 22:05 answer added Chemomechanics timeline score: 0
Jul 8 at 11:01 comment added hyportnex (1). $c\tfrac{\partial \rho}{\partial t}+ \nabla \cdot \mathbf J=r$ with $c=1, r=0$ representing the supply (source) is true only for a conserved extensive quantity, it is not true for entropy that is para-conserved, and is generated in an irreversible process locally. (2) for heat conduction $\mathbf J = -k(T,x)\nabla T$ where $k(T,x)$ is the temperature and location dependent conductivity (can be a tensor), $c=c(T,x)$ is the mass specific heat capacity, it is not $1$.
Jul 8 at 9:16 history asked Lagrangiano CC BY-SA 4.0